Stabilizability of a class of nonlinear systems using hybrid controllers.
Liu, Xinzhi, Stechlinski, Peter (2010)
The Journal of Nonlinear Sciences and its Applications
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Liu, Xinzhi, Stechlinski, Peter (2010)
The Journal of Nonlinear Sciences and its Applications
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Carlos López-Limón, Javier Ruiz, Alejandro Cervantes-Herrera, Antonio Ramírez-Treviño (2013)
Kybernetika
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The simultaneous problem of consensus and trajectory tracking of linear multi-agent systems is considered in this paper, where the dynamics of each agent is represented by a single-input single-output linear system. In order to solve this problem, a distributed control strategy is proposed in this work, where the trajectory and the formation of the agents are achieved asymptotically even in the presence of switching communication topologies and smooth formation changes, and ensuring...
Ross M. Adams, Rory Biggs, Claudiu C. Remsing (2013)
Communications in Mathematics
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We classify the left-invariant control affine systems evolving on the orthogonal group . The equivalence relation under consideration is detached feedback equivalence. Each possible number of inputs is considered; both the homogeneous and inhomogeneous systems are covered. A complete list of class representatives is identified and controllability of each representative system is determined.
Laura Levaggi (2004)
Control and Cybernetics
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Paolo Mercorelli (2012)
Kybernetika
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This paper presents a parametrization of a feed-forward control based on structures of subspaces for a non-interacting regulation. With advances in technological development, robotics is increasingly being used in many industrial sectors, including medical applications (e. g., micro-manipulation of internal tissues or laparoscopy). Typical problems in robotics and general mechanisms may be mathematically formalized and analyzed, resulting in outcomes so general that it is possible to...
Popoviciu, Nicolae (2004)
General Mathematics
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Jovan Stefanovski (2012)
Kybernetika
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We show how we can transform the and control problems of descriptor systems with invariant zeros on the extended imaginary into problems with state-space systems without such zeros. Then we present necessary and sufficient conditions for existence of solutions of the original problems. Numerical algorithm for control is given, based on the Nevanlinna-Pick theorem. Also, we present an explicit formula for the optimal controller.